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Behavioral and Topological Heterogeneities in Network Versions of Schelling's Segregation Model

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arxiv 2408.05623 v4 pith:GGWWPZXB submitted 2024-08-10 physics.soc-ph cs.SI

classification physics.soc-phcs.SI
keywords segregationlevelsmodelsheterogeneitiesheterogeneousnetworkpreferencestopological
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Agent-based models of residential segregation have been of persistent interest to various research communities since their origin with James Sakoda and popularization by Thomas Schelling. Frequently, these models have sought to elucidate the extent to which the collective dynamics of individual preferences may cause segregation to emerge. This open question has sustained relevance in U.S. jurisprudence. Previous investigation of heterogeneity of behaviors (preferences) has shown reductions in segregation. Meanwhile, previous investigation of heterogeneity of social network topologies has shown no significant impact to observed segregation levels. In the present study, we examined the effects of the concurrent presence of both behavioral and topological heterogeneities in network segregation models. Simulations were conducted using both homogeneous and heterogeneous preference models on 2D lattices with varied levels of densification to create topological heterogeneities (i.e., clusters, hubs). Results show a richer variety of outcomes, including novel differences in resultant segregation levels and hub composition. Notably, with concurrent increased representations of heterogeneous preferences and heterogeneous topologies, reduced levels of segregation emerge. Simultaneously, we observe a novel dynamic of segregation between tolerance levels as highly tolerant nodes take residence in dense areas and push intolerant nodes to sparse areas mimicking the urban-rural divide.

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  1. LLM-Based Social Simulations Require a Boundary

    cs.CY 2025-06 conditional novelty 6.0 of 10

    LLM-based social simulations are scientifically useful only within boundaries set by behavioral variance, and current validation practice under-checks variance.

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